Try another version of this question Given the function below, determine if the function is continuous at the point `x=-4`. If not, indicate why. `f(x) = (x^2-9)/(x+3)` Continuous at `x = -4` Not continuous: `f(-4)` is not defined; this is a removable discontinuity Not continuous: `f(-4)` is not defined; this is not a removable discontinuity Not continuous: `lim_(x rarr -4) f(x)` does not exist Not continuous: `f(-4)` and limit exist, but are not equal Box 1: Select the best answer Continuous at `x = -4`
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Box 1: Select the best answer